A reference for the covariant Hamiltonian boundary term

A reference for the covariant Hamiltonian boundary term
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DOI:
10.1007/978-3-319-06761-2_22
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发表时间:
2012-10
期刊:
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影响因子:
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通讯作者:
J. M. Nester;Chiang-Mei Chen;Jian-Liang Liu;Gang Sun
J. M. Nester;Chiang-Mei Chen;Jian-Liang Liu;Gang Sun
中科院分区:
其他
文献类型:
--
作者:
J. M. Nester;Chiang-Mei Chen;Jian-Liang Liu;Gang Sun

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动态几何的哈密顿量产生空间区域沿着向量场的演化。它包括一个边界项,它决定了哈密顿量和边界条件的值。该值给出了准局部量:能量动量、角动量/质心。边界项不仅取决于动力学变量,而且取决于它们的参考值;后者决定基态(具有消失的准局部量)。对于我们的首选边界项爱因斯坦的GR,我们提出了4D等距匹配和极值化的能量,以确定参考度量和连接值。
The Hamiltonian for dynamic geometry generates the evolution of a spatial region along a vector field. It includes a boundary term which determines both the value of the Hamiltonian and the boundary conditions. The value gives the quasi-local quantities: energy-momentum, angular-momentum/center-of-mass. The boundary term depends not only on the dynamical variables but also on their reference values; the latter determine the ground state (having vanishing quasi-local quantities). For our preferred boundary term for Einstein’s GR we propose 4D isometric matching and extremizing the energy to determine the reference metric and connection values.